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Is the value consistent with your answer to part (b)? = \$\$ μW ( μcos ( θ ) sin ( θ ))( μsin ( θ )+ cos ( θ ))2 dF d θ Yes, the value from the graph is consistent with the value in part (b). No, the value from the graph is not consistent with the value in part (b).
7. 3/3 points | Previous Answers SCalcET7 3.3.510.XP. Find an equation of the tangent line to the curve at the given point. = , P = (0, 9 ) 9 sin x + cos lim t 0 (sin 5 t ) 8. 3/3 points | Previous Answers SCalcET7 3.3.515.XP. Find the limit for the given function. 9. 1/1 points | Previous Answers SCalcET7 3.3.054. A semicircle with diameter PQ sits on an isosceles triangle PQR to form a region shaped like a two-dimensional ice-cream cone, as shown in the figure. If A ( θ ) is the area of the semicircle and B ( θ ) is the area of the triangle, find y = , P = (0, 9 ) 9 sin x + cos lim t 0 (sin 5 t ) x 2 B
10. 1/1 points | Previous Answers SCalcET7 3.3.005. Differentiate. y' = \$\$(( sec ( θ ) tan ( θ )) tan ( θ ))+ sec ( θ )( sec 2( θ )) 11. 1/1 points | Previous Answers SCalcET7 3.3.015. Differentiate.
f ' ( x ) = \$\$(9 ex +9 xex )( csc ( x ))+(9 xex )( csc ( x ) cot ( x )) 12. 8/8 points | Previous Answers A stunt cyclist needs to make a calculation for an upcoming cycle jump. The cyclist is traveling 100 ft/sec toward an inclined ramp which ends 10 feet above a level landing zone. Assume the cyclist maintains a constant speed up the ramp and the ramp is inclined A o (degrees) above horizontal. With the pictured imposed coordinate system, the parametric equations of the cyclist will be: x(t) = 100t cos(A) y(t) = –16t 2 + 100t sin(A) + 10.
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